Solve: Square Root Product (√16 × √25) Plus Power of 8 Expression

$\sqrt{16}\times\sqrt{25}+8^3\times3=$

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$\sqrt{16}\times\sqrt{25}+8^3\times3=$

The given expression is: $\sqrt{16}\times\sqrt{25}+8^3\times3$ .

First, calculate the square roots: $\sqrt{16} = 4$ and $\sqrt{25} = 5$ .

Multiply the square roots: $4 \times 5 = 20$ .

Next, calculate the cube: $8^3 = 512$ .

Multiply the result by 3: $512 \times 3 = 1536$ .

Finally, add the two results: $20 + 1536 = 1556$ .

Thus, the answer is: $1556$ .

$1556$

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